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基于弥散与分离裂缝模型的混凝土开裂比较研究 被引量:29

A COMPARATIVE STUDY FOR CONCRETE FRACTURE ANALYSIS USING SMEARED-AND DISCRETE-CRACK MODEL
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摘要 裂缝扩展是影响混凝土结构非线性响应的重要因素,其扩展深度与张开位移是评价结构安全性的重要指标。基于弥散裂缝框架,该文建立了等效裂缝张开位移与损伤因子、断裂带宽度之间的函数关系。分别采用弥散、分离两类裂缝模型模拟I型断裂和I-II混合型断裂试验,二者在结构承载力、裂缝扩展和裂缝张开位移方面均获得了基本一致的结果。数值算例表明弥散裂缝模型与分离裂缝模型计算精度接近但其效率更高。 Crack propagation is one of the key issues for simulating nonlinear behavior and evaluating safety of concrete structures. The equivalent crack opening displacement of smeared damage-fracture model is formulated with damage parameter and crack band width. Mode I and mixed-mode fracture tests of concrete beams are analyzed using smeared and discrete crack models. The numerical results of smeared crack model, including load-carrying capacity, crack propagating depth and equivalent crack opening displacement, are consistent with those obtained using the discrete one. The comparative study shows that these two models have almost identical accuracy in evaluating both macro-scale and meso-scale structural information, but the smeared crack model has higher computation efficiency than the discrete one.
出处 《工程力学》 EI CSCD 北大核心 2008年第3期80-84,共5页 Engineering Mechanics
基金 国家自然科学基金资助项目(90510018) 973项目(2002CB412709)
关键词 混凝土断裂力学 弥散裂缝模型 分离裂缝模型 裂缝张开位移 等效裂缝张开位移 concrete fracture mechanics smeared crack model discrete crack model crack opening displacement equivalent crack opening displacement
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参考文献11

  • 1Alfano G Crisfield M A. Finite element interface models for the delamination analysis of laminated composites: Mechanical and computational issues [J]. Int J Numer Mech Engrg, 2001, 50: 1701- 1736.
  • 2Ingraffea A R, Saouma V. Numerical modeling of discrete crack propagation in reinforced concrete [C]. Fracture Mechanics of Concrete: Structural Application and Numerical Calculation. Martinus Nijhoff: Hingham, 1984, 171 -225.
  • 3Carter B J, Wawrzynek P A, Ingraffea A R. Automated 3-D crack growth simulation [J]. Int J Numer Meth Engrg, 2000, 47: 229-253.
  • 4Ural A, Heber G Wawrzynek P A, Ingraffea A R, LewickiD G, Neto J B C. Three-dimensional, parallel, finite element simulation of fatigue crack growth in a spiral bevel pinion gear [J]. Engineering Fracture Mechanics, 2005, 72: 1148-1170.
  • 5Belytschko T, Black T. Elastic crack growth in finite elements with minimal remeshing [J]. Int J Numer Meth Engrg, 1999, 45: 601-620.
  • 6周元德,张楚汉,金峰.混凝土开裂的三维非线性数值模拟[J].清华大学学报(自然科学版),2003,43(11):1542-1545. 被引量:12
  • 7周元德,张楚汉,金峰.混凝土断裂的三维旋转裂缝模型研究[J].工程力学,2004,21(5):1-4. 被引量:4
  • 8Wells G N, Sluys L J, de Borst R. Simulating the propagation of displacement discontinuities in a regularized strain-softening medium [J]. Int J Numer Meth Engrg, 2002, 53: 1235- 1256.
  • 9Lee J, Fenves G L. Plastic-damage model for cyclic loading of concrete structures [J], J of Engrg Mech, 1998, 124(8): 892-900.
  • 10Petersson P E. Crack growth and development of fracture zones in plain concrete and similar materials [R]. Report No.TVBM-1006, Division of Building Materials, University of Lund, Sweden, 1981.

二级参考文献18

  • 1[1]Bazant ZP, Cedolin L. Blunt crack band propagation in finite element analysis [J]. Journal of Engineering Mechanics, ASCE, 1979, 105(2): 307-315.
  • 2[2]Hillerborg A, Modeer M, Petersson PE. Analysis of crack formation and crack growth in concrete by means of fracture mechanics and finite elements [J]. Cement and Concrete Research, 1976, 6(6), 773-782.
  • 3[3]Rots JG, R. de Borst. Analysis of mixed-mode fracture in concrete [J]. Journal of Engineering Mechanics, ASCE, 1987, 113(11): 1739-1758.
  • 4[4]Rots JG, Kusters GMA, Blaauwendraad J. The need for fracture mechanics options in finite element models for concrete structures [A]. Damjanic F. Proceedings of international conference on computer aided analysis and design of concrete structures [C]. Swansea: Pineridge Press, 1984. 19-32.
  • 5[5]R de Borst, Nauta P, Smeared crack analysis of reinforced concrete beams and slabs failing in shear [A]. Damjanic F. Proceedings of international conference on computer aided analysis and design of concrete structures[C]. Swansea: Pineridge Press, 1984. 261-273.
  • 6[6]Bazant ZP, Oh BH. Crack band theory for fracture of concrete [J]. Materiaux et Constructions (RILEM), 1983, 16(93): 155-177.
  • 7[7]Jirasek M, Zimmermann T. Rotating crack model with transition to scalar damage [J]. Journal of Engineering Mechanics, ASCE, 1998, 124(3): 277-284.
  • 8[8]Willam K, Pramono E, Sture S. Fundamental issues of smeared crack models [A]. Shah SP, Swartz SE. SEM/RILEM international conference on fracture of concrete and rock [C]. Houston, Texas, 1987. 142-157.
  • 9[9]Arrea M, Ingraffea AR. Mixed-mode crack propagation in mortar and concrete [R]. Report No. 81-13. Dept. of Struct. Engrg., Cornell Univ., Ithaca, N.Y., 1982.
  • 10Bazant Z P, Oh B H. Crack band theory for fracture of concrete [J]. Materiaux et Constructions, 1983, 16(93): 155177.

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引证文献29

二级引证文献94

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